apsix,
You and I may be talking about the same issue. Allow me to elaborate and see if we are at the same page or not. This dialogue started when someone earlier in this thread mentioned in using Brom’s method, we have to ignore the upper 1.5 x dia of pile. My point is when someone is using Brom’s method, there is no need to “ignore” the upper portion of the pile unless there are other reasons for soil to lose the strength (e.g., frost/thaw, erosion, etc). The loss of lateral resistance in the upper portion of the pile is already included in the original Brom’s method.
Here is the way I am looking at it: Brom’s Method which was originally presented in graphical form provides Ultimate Lateral Resistance of the piles based on several variables such as e/L, Su, etc. One of the most important variables in his graphs is L/d (embedment length/diameter). In his graphs, if the L/d is low, the associated factor for Ultimate Lateral Resistance would be reduced extremely. For example, for a pile with e=0, at L/d=8, the factor is about 20 and for a L/d of 4, it is 5 and at L/d of 2, it is practically zero. As you can see, any lost associated with the low lateral resistance in the upper portion is already included in the graphs and if we use Brom’s method/graphs and also decide to ignore the lateral resistance of the upper portion of the pile, we are deducting it twice (Brom already done that in his graphs). All we need to do is to get the associate L/d ratio (e.g. L/d=4) and other variables (e.g., e/L, etc) and use the graphs and obtain the Ultimate Resistance factors (everything is already calculated even low resistance in the upper portion).
Put all of that in perspective, when I design a pile/caisson subject to lateral load, first I use Brom’s method/graphs to obtain ultimate lateral resistance and then if the pile/caisson is subject to freeze/thaw cycle, I ignore the resistance for the upper portion of the pile which is subject to frost action. This may not make any considerable difference at all for a caisson or pile whit diameter of 750 mm (18”) or larger. However, if we are talking about a pile with diameter of 300 mm (12”), the way I approach it would make a noticeable difference for short piles as there are reduction in the lateral resistance in the upper 2Xdia. of the pile (already incorporated in the Brom’s method) and then in addition to that, I ignore the lateral resistance for the upper portion of the pile (say 1.2m depth-frost penetration depth).
I hope this could clarify my opinion. I am not correct, I greatly appreciate everyone input.